Statistical convergence of complex uncertain sequence of order $(\alpha, \beta)$

In this paper, the concept of asymptomatic density of order $(\alpha, \beta)$ (where $\alpha$, $\beta$ are real numbers such that $0 \alpha \beta \leq 1)$ has been used to introduce the concepts of statistical convergence of order $(\alpha, \beta)$ for complex uncertain sequences: the notions of statistical convergence in mean of order $(\alpha, \beta)$, statistical convergence in measure of order $(\alpha, \beta)$, statistical convergence in distribution of order $(\alpha, \beta)$, almost surely statistical convergence of order $(\alpha, \beta)$, uniformly almost surely statistical convergence of order $(\alpha, \beta)$ for complex uncertain sequences. Also, relationships among those introduced concepts have been studied.